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It can't be done. There are an infinite number of circles with a specific radius and which go through a specific point. What you need is the centre of the circle.
If you have two points that the circle crosses, then you can narrow it down to two possible circles.
If you have three points that the circle crosses, then you can narrow the list of possible circles down to a single circle.
But without the information above, it's impossible.
What else can I help you with?
What is the equation to get the area of a circle if you have the radius?
The area of a circle is given by: pi multiplied by the square of the radius. So if the radius is 15, the area is 225pi (225 is 15 squared)
Formula for finding radius of a circle?
c=TT R Given the area, the radius = square root (area / Pi). Given the circumference, the radius = circumf/ 2Pi.
The circle is centered at the origin and the length of its radius is 10. what is the circle equation?
The equation of a circle centered at the origin with a radius ( r ) is given by the formula ( x^2 + y^2 = r^2 ). In this case, since the radius is 10, the equation becomes ( x^2 + y^2 = 10^2 ). Therefore, the equation of the circle is ( x^2 + y^2 = 100 ).
What is the circumference of a circle if the radius is 4.83cm?
The circumference of a circle is given by the equation C=2*pi*r (r being the circle's radius). So, the circumference you're looking for is 30.35 cm.
This circle is centered at the origin and the length of its radius is 3. What is the equation of the circle?
The equation of a circle centered at the origin (0, 0) with a radius ( r ) is given by the formula ( x^2 + y^2 = r^2 ). For a circle with a radius of 3, the equation becomes ( x^2 + y^2 = 3^2 ), which simplifies to ( x^2 + y^2 = 9 ).
How To find the standard equation for a circle centered at the origin we use the distance formula since the radius measures?
To find the standard equation for a circle centered at the origin, we use the distance formula to define the radius. The equation is derived from the relationship that the distance from any point ((x, y)) on the circle to the center ((0, 0)) is equal to the radius (r). Thus, the standard equation of the circle is given by (x^2 + y^2 = r^2). Here, (r) is the radius of the circle.
How do you find circumference given radius?
2 pi rthis is the equation of the circumference of a circle. just multiply out 2 times pi(3.14159) times the radius that you were given.
How do you find the area of a circle if the diameter is given?
multiple the diameter by 2 to get the radius, then use your equation and go from there
What is the general form of the equation of a circle with center a (ab) and the radius of length m?
The general form of the equation of a circle with center at the point ( (a, b) ) and a radius of length ( m ) is given by the equation ( (x - a)^2 + (y - b)^2 = m^2 ). Here, ( (x, y) ) represents any point on the circle. This equation expresses that the distance from any point on the circle to the center ( (a, b) ) is equal to the radius ( m ).
Equation of a circle centered at the origin with the radius 15?
The equation of a circle centered at the origin (0, 0) with a radius of 15 is given by the formula ( x^2 + y^2 = r^2 ), where ( r ) is the radius. Substituting the radius, the equation becomes ( x^2 + y^2 = 15^2 ). Therefore, the equation simplifies to ( x^2 + y^2 = 225 ).
What is the equation of a circle centered at the origin with radius 2?
The equation of a circle centered at the origin (0, 0) with a radius of 2 is given by the formula (x^2 + y^2 = r^2), where (r) is the radius. Substituting the radius into the equation, we get (x^2 + y^2 = 2^2), which simplifies to (x^2 + y^2 = 4).
The graph of the equation given below is a circle. What is the length of the radius of the circle (x plus 4)2 plus (y - 7)2 132?
The equation of the circle is given as ((x + 4)^2 + (y - 7)^2 = 132). In the standard form of a circle ((x - h)^2 + (y - k)^2 = r^2), the radius (r) can be determined from the right side of the equation. Here, (r^2 = 132), so the radius (r = \sqrt{132} = 2\sqrt{33}). Thus, the length of the radius of the circle is (2\sqrt{33}).
